Boz Count is up to him to disclose. He told it to me and for a level 3 count with balanced ace side count and count overlaps (which is why he made a comment his count is very similar to mine but my count the overlap implies a third count that his overlap doesn't. My overlap triangulates on a more specific deck composition when the info is used nonlinearly. Using the info linearly there isn't a big difference between our counts). It seemed to have a lot going for it like a Playing Count of Hiopt 2 equivalent PE of .668 and IC of .91. The combined count has a BC of .992 similar to Halves. It is a difficult count to master but should slightly outperform both Halves and Hiopt2/ASC in my opinion. The amount it outperforms would determine if the added difficulty is worth learning but once your skill set has advanced enough to master it there is no reason you shouldn't be using it. Imagine the playing strength of Hiopt2 with the betting strength of Halves.
No, you shouldn't learn the Boz count. I'd strongly discourage Hi-opt 2 as well. I'd ask how many indices you have learned for hi-lo. If you've learned them all (or a few dozen), are playing mostly shoes, and still want to move up, I'd suggest an RPC-variant like RPC, CR-count, or FELT. If you're exclusively playing pitch, I'd maybe suggest Hi-opt 1 with a balanced Ace SC. I'm not a fan of the ace density estimation method at all.
Last edited by Boz; 06-29-2016 at 05:52 PM.
If you are up to it, balance the ace with the 2. The 2 as +1 and the A as -1. Your main count is Hiopt1 for pretty strong playing decisions and the Combined Count is Hilo for betting. A few matchup where the A is an important high card you can use Hilo for the playing decision. This way the strength of your side count does not depend on your ability to make accurate quarter deck estimates. Plus you have a stronger system than either individually. I think someone dubbed it Hilo-lo.
1) You use an ace-neutral count (Play count).
2) You side count the difference in tag values between the ace-neutral count and a stronger betting count in a secondary balanced count (Side Count).
3) You combine the side count to the ace-neutral count for betting decisions (Betting Count).
4) You add the absolute value of the side count to the Play Count for insurance (Nonlinear Insurance Overlap??).
5) You use the betting count for play decisions in which the Aces are high cards (Nonlinear Overlap??).
When playing a shoe and penetration is less than 5.25/6, it's pretty easy to show that doubling EV, or whatever the claim, is better than computer perfect play. So I am curious about what important way my count supposedly differs, since I wouldn't mind playing better than what is apparently possible--and neither would anyone else. Computer perfect play destroys single deck because there are so few cards after the shuffle point. It's that simple. I would advise you dismiss claims that lack any proof and seem too good to be true. It's all fluff; there's nothing there.
Last edited by Boz; 06-29-2016 at 07:26 PM.
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